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A Tutorial on Model Predictive Control: Using a Linear Velocity-Form Model

机译:模型预测控制教程:使用线性速度形式模型

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Model Predictive Control (MPC) has a long history in the field of control engineering. It is one of the few areas that has received on-going interest from researchers in both industry and universities. It has been recognised that there are three major branches of MPC algorithms consisting of step-response model based design: Dynamic Matrix Control (DMC); transfer Junction model based design: Generalised Predictive Control (GPC); and a general state space model based design. The DMC and GPC algorithms can also be caste in the state space framework. Along the general lines of state space methods, there are two mainstreams: one solves for the optimal control signal while the other solves for the increment of the optimal control signal. The latter can be implemented in a velocity form analogous to the implementation of a PID controller on an industrial plant. Motivated by this advantage, and that integral action is naturally embedded in the algorithm, this tutorial paper focuses on an introduction to Model Predictive Control based on the state space approach using a linear velocity-form model.
机译:模型预测控制(MPC)在控制工程领域有着悠久的历史。它是工业和大学研究人员不断关注的少数领域之一。已经认识到,MPC算法的三个主要分支包括基于阶跃响应模型的设计:动态矩阵控制(DMC);动态矩阵控制(DMC);动态矩阵控制(DMC)。基于交汇点模型的设计:广义预测控制(GPC);以及基于一般状态空间模型的设计。 DMC和GPC算法也可以在状态空间框架中进行等级转换。沿着状态空间方法的一般思路,存在两种主流:一种解决最优控制信号,而另一种解决最优控制信号的增量。后者可以以类似于在工业工厂上实施PID控制器的速度形式实施。受此优势的激励,并且积分作用自然嵌入在算法中,本教程重点介绍基于状态空间方法的模型预测控制的简介,该模型使用线性速度形式模型。

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